四边形几何性质演示
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所属专题
Mathematics Form 1
①本范例演示四边形(包括菱形、矩形、正方形、梯形等)的几何性质与关系;②涉及核心概念:对角线、内角和、边长关系、对称性、面积计算;③作图要点:使用Segment、Rotate、Distance、Angle、OrthogonalLine、Point、Line、Intersect、Circle、LineBisector、Ray等命令构建图形并分析性质;④适合高中数学教学或几何爱好者探索四边形特性。
GeoGebra 命令及参数
Segment(A, B) → aRotate(A, (-(90°)), B) → CRotate(B, 90°, A) → DSegment(D, A) → bSegment(D, C) → cSegment(C, B) → dDistance(A, B) → ABAngle(B, A, D) → αAngle(A, D, C) → βAngle(D, C, B) → γAngle(C, B, A) → δSegment(E, F) → fOrthogonalLine(E, f) → gOrthogonalLine(F, f) → hPoint(g) → GLine(G, f) → iIntersect(h, i) → HSegment(E, G) → jSegment(G, H) → kSegment(H, F) → lAngle(F, E, G) → εAngle(E, G, H) → ζAngle(G, H, F) → ηAngle(H, F, E) → θDistance(E, F) → EFDistance(E, G) → EGCircle(I, J) → pSegment(I, J) → nPoint(p) → KSegment(I, K) → qLine(K, n) → rLine(J, q) → sIntersect(r, s) → LSegment(K, L) → tSegment(J, L) → a_1Distance(I, J) → IJDistance(I, K) → IKLine(M, q) → b_1Line(M, t) → c_1Segment(N, O) → d_1Segment(N, P) → e_1Line(P, d_1) → f_1Line(O, e_1) → g_1Intersect(f_1, g_1) → QSegment(P, Q) → h_1Segment(Q, O) → i_1Distance(N, O) → NODistance(N, P) → NPLine(R, e_1) → j_1Line(R, h_1) → k_1Segment(S, T) → l_1Line(U, l_1) → m_1Point(m_1) → VSegment(U, S) → n_1Segment(V, T) → p_1Segment(U, V) → q_1Segment(A_2, A_4) → r_1LineBisector(A_4, A_2) → s_1Intersect(s_1, r_1) → WPoint(s_1) → ZRay(W, Z) → d_2Point(s_1) → B_1Ray(W, B_1) → e_2Point(e_2) → A_3Point(d_2) → A_1Segment(A_4, A_3) → t_1Segment(A_3, A_2) → a_2Segment(A_2, A_1) → b_2Segment(A_1, A_4) → c_2Distance(A_1, A_2) → A1A2Distance(A_1, A_4) → A1A4Distance(A_2, A_3) → A2A3Distance(A_4, A_3) → A3A4Segment(A, C) → f_2Segment(D, B) → g_2Intersect(f_2, g_2) → C_1Angle(C, C_1, D) → ιDistance(A, C_1) → AC01Distance(C, C_1) → CC01Distance(D, C_1) → DC01Distance(B, C_1) → BC01Segment(E, H) → h_2Segment(G, F) → i_2Intersect(h_2, i_2) → D_1Distance(E, D_1) → ED01Distance(F, D_1) → FD01Distance(G, D_1) → GD01Distance(H, D_1) → HD01Segment(I, L) → j_2Segment(J, K) → k_2Intersect(j_2, k_2) → E_1Angle(L, E_1, K) → κDistance(I, E_1) → IE01Distance(J, E_1) → JE01Distance(K, E_1) → KE01Distance(L, E_1) → LE01Segment(N, Q) → l_2Segment(O, P) → m_2Intersect(l_2, m_2) → F_1Distance(N, F_1) → NF01Distance(O, F_1) → OF01Distance(P, F_1) → PF01Distance(Q, F_1) → QF01Segment(A_3, A_1) → n_2Angle(r_1, n_2) → λIntersect(r_1, n_2) → G_1Distance(A_1, G_1) → A02G01Distance(A_4, G_1) → A04G01SelectedIndex(Bahasa) → nnIf(nn ≟ 1, "units", "unit") → UTex